"uniaxial test data" is simply a collection of sigma-epsilon points that is not used in simulation. you must, in "engineering data", insert a model of non-linear material. of these models there are an infinity depending on the needs.
put that for example you want to simulate a steel with the following features:
e=200000 mpa
sigma_s=500 mpa (steel)
sigma_r=700 mpa (rupture voltage)
epsilon_r=0.1 (breaking stretch of 10%)
you can use a "near isotropic hardening" model.
What does that mean?
until the voltage is lower than the yield the response of the material is linear according to the law sigma=e*epsilon
when the tension exceeds the slope of the sigma-epsilon curve changes (there is a step) and continues with slope t (which is also called "tangent modulus"), where it has that=(sigma_r-sigma_s)/(epsilon_r-epsilon_s)as epsilon_s=sigma_s/ethen we have=(sigma_r-sigma_s)/(epsilon_r-(sigma_s/e)with a model of this type if the tension exceeds that of break the slope of the sigma-epsilon curve always remains "t", and therefore we do not have a perfectly plastic behavior (that if you work with forces imposed instead of movements imposed often and willingly gives you a lot of problems.
summing up a bilinear model requires only this information:
1-module of young (e)
2-module of poisson (nu)
3-steel stress (sigma_s)
4-module tangent (t)
once correctly defined the material, when you make the simulation always remember in "analysis settings" to choose "large deflections = on" otherwise ansys does not take into account non-linearity.